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Propagation of Arbitrary Non-Paraxial Beams by Expansion in Spherical Functions
Nieminen, T. A., Heckenberg, N. R. and Rubinsztein-Dunlop, H. (2002). Propagation of Arbitrary Non-Paraxial Beams by Expansion in Spherical Functions. In: D. Neilson, Proceedings of the Australian Institute of Physics 15th Biennial Congress 2002. Australian Institute of Physics 15th Biennial Congress 2002, Sydney, Australia, (337-339). 8-11 July, 2002.
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| Name |
Description |
MIMEType |
Size |
Downloads |
paraxial_preprin.pdf
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paraxial_preprin.pdf |
application/pdf |
291.85KB |
252 |
| Author(s) |
Nieminen, T. A. Heckenberg, N. R. Rubinsztein-Dunlop, H.
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| Title of paper |
Propagation of Arbitrary Non-Paraxial Beams by Expansion in Spherical Functions
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| Conference name |
Australian Institute of Physics 15th Biennial Congress 2002
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| Conference location |
Sydney, Australia
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| Conference dates |
8-11 July, 2002
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| Proceedings title |
Proceedings of the Australian Institute of Physics 15th Biennial Congress 2002
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| Editor(s) |
D. Neilson
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| Place published |
Adelaide, SA, Australia
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| Publisher |
Australian Institute or Physics
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| Publication date |
2002
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| ISBN |
0-9598064-4-X
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| Start page |
337
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| End page |
339
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| Total pages |
3
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| Collection year |
2002
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| Language |
eng
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| Abstract/Summary |
While the paraxial approximation is applicable to many, even most, optical systems, the highly non-paraxial regime, where the paraxial approximation and simple corrections to it fail, is becoming increasingly important with the development of intrinsically non-paraxial optical devices and structures such as nano/micro-cavities, photonic crystals, VCSELs, and others of sizes comparable to, or smaller than, the optical wavelength. We calculate the propagation of a highly non-paraxial beam by expansion into spherical functions, which can be considered as fundamental non-paraxial modes. This method is applicable to arbitrary beams.
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| Subjects |
240504 Electrostatics and Electrodynamics 240400 Optical Physics E1 240401 Optics and Opto-electronic Physics 780102 Physical sciences
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| Keyword(s) |
optical tweezers light scattering multipole expansion
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